Propeller Turbine Vs Kaplan Turbine 3k1d71

Kaplan Turbine

P M V Subbarao Professor Mechanical Engineering Department

Pure Axial Flow with Aerofoil Theory….

The Fast Machine for A Low Head Ub

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Vai Ub Vwi

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Kaplan Turbine • • • • • • • • • •

The kaplan turbine is a great development of early 20th century. Invented by Prof. Viktor Kaplan of Austria during 1913 – 1922. The Kaplan is of the propeller type, similar to an airplane propeller. The difference between the Propeller and Kaplan turbines is that the Propeller turbine has fixed runner blades while the Kaplan turbine has adjustable runner blades. It is a pure axial flow turbine uses basic aerofoil theory. The kaplan's blades are adjustable for pitch and will handle a great variation of flow very efficiently. They are 90% or better in efficiency and are used in place some of the old (but great) Francis types in a good many of installations. They are very expensive. The kaplan turbine, unlike all other turbines, the runner's blades are movable. The application of Kaplan turbines are from a head of 2m to 40m.

Francis to Kaplan

Major Kaplan Plants in Karnataka, India

S.No.

Station

No. Units × unit Size, MW

Design Head

Speed rpm

Design Discharge, Cumecs

1

LPH

2 × 27.5

29.5

200

101

2

Kadra

3 × 50

32.0

142.86

175.5

3

Kodasalli

3 × 40

37.0

166.67

123

4.

Almatti

1 × 15 5 × 55

24.09

187.50

26.69 115.4

Specific Speed of Kaplan Turbine • Using statistical studies of schemes, F. Schweiger and J. Gregory established the following correlation between the specific speed and the net head for Kaplan turbines:

39.827 N s  0.486 H Ns  P in watts.

N P H

5

4

The Schematic of Kaplan Turbine

Major Parts of A Kaplan Turbine

Superior Hydrodynamic Features Essential for High Efficiency at low Heads

Section of Guide Wheel

Runner

Classification of Kaplan Turbines • The Kaplan turbine can be divided in double and single regulated turbines. • A Kaplan turbine with adjustable runner blades and adjustable guide vanes is double regulated while one with only adjustable runner blades is single regulated. • The advantage of the double regulated turbines is that they can be used in a wider field. • The double regulated Kaplan turbines can work between 15% and 100% of the maximum design discharge; • the single regulated turbines can only work between 30% and 100% of the maximum design discharge.

Hydraulic Energy Diagram

Hm Hre

Hri

Htotal Hs

CAVITATION • Cavitation occurs especially at spots where the pressure is low. • In the case of a Kaplan turbine, the inlet of the runner is quite susceptible to it. • At parts with a high water flow velocity cavitation might also arise. • The major design criteria for blades is : Avoid Cavitation. • First it decreases the efficiency and causes crackling noises. • The main problem is the wear or rather the damage of the turbine’s parts such as the blades. • Cavitation does not just destroy the parts, chemical properties are also lost.

The suction head • The suction head Hs is the head where the turbine is installed; • if the suction head is positive, the mean line of turbine is located above the trail water; • if it is negative, the mean line of turbine is located under the trail water. • To avoid cavitation, the range of the suction head is limited. • The maximum allowed suction head can be calculated using the following equation:

Hs 

patm  pvap

g

Vde2   H net 2g

2 V   1.5241 N s1.46  de 2 gH net

Design of Guide Wheel Dgo

Dgo 

60kug 2 gH

N

kug 1.3 to 2.25 : Higher values for high specific speeds Number of guide vanes : 8 to 24 : Higher number of vanes for large diameter of guide wheel.

Outlines of Kaplan Runner

a b Guide Vanes

Whirl Chamber

The space between guide wheel outlet and kaplan runner is known as Whirl Chamber. a=0.13 Drunner & b=0.16 to 0.2 Drunner.

Design of Kaplan Runner

Drunner

Dhub

The Kaplan Runner

Adaptation Mechanism inside the Hub

Inside the Hub

Parts of Runner

Hub diameter • The hub diameter Di can be calculated with the following equation:

 Dhub 0.0951     0.25  Drunner  Ns 

Runner diameter section The runner diameter can be calculated by the following equation:

Drunner

H  84.5   0.79  1.602  N s   60  N Ns 

N Q H

3

4

Generic Designs for Micro Hydel Plants

Hydrodynamics of Kaplan Blade

DESIGN OF THE BLADE

Two different views of a blade